QAUSI CONFORMAL CURVATURE TENSOR ON N(k)-CONTACT METRIC MANIFOLDS

被引：0
|
作者：
Venkatesha [1 ]
Kumar, R. T. N. [1 ]
机构：
[1] Kuvempu Univ, Dept Math, Shimoga 577451, Karnataka, India
来源：
ACTA MATHEMATICA UNIVERSITATIS COMENIANAE | 2016年 / 85卷 / 01期
关键词：
N(k)-contact metric manifold; quasi-conformal curvature tensor; Einstein semi-symmetric; quasi-conformally flat; eta-Einstein manifold;
D O I：
暂无
中图分类号：
O1 [数学];
学科分类号：
0701 ; 070101 ;
摘要：
The purpose of this paper is to study N(k)-contact metric manifolds endowed with a qausi-conformal curvature tensor. Here we consider quasi-conformally flat, Einstein semi-symmetric quasi-conformally flat, quasi-conformally semi-symmetric, and globally phi-quasiconformally symmetric N(k)-contact metric manifolds.
引用
收藏
页码：125 / 134
页数：10
相关论文
共 50 条
  • [41] Contact metric manifolds with η-parallel torsion tensor
    Amalendu Ghosh
    Ramesh Sharma
    Jong Taek Cho
    Annals of Global Analysis and Geometry, 2008, 34 : 287 - 299
  • [42] Contact metric manifolds with η-parallel torsion tensor
    Ghosh, Amalendu
    Sharma, Ramesh
    Cho, Jong Taek
    ANNALS OF GLOBAL ANALYSIS AND GEOMETRY, 2008, 34 (03) : 287 - 299
  • [43] Tanno Tensor and Quasi Contact Metric Manifolds
    Malek, Fereshteh
    Oliaei, Afshin Ghoujaei Bavil
    BULLETIN OF THE IRANIAN MATHEMATICAL SOCIETY, 2024, 50 (04)
  • [44] Certain Results on (k,μ)-Contact Metric Manifold endowed with Concircular Curvature Tensor
    Kumar, R. T. Naveen
    Reddy, P. Siva Kota
    Venkatesha
    Sangeetha, M.
    COMMUNICATIONS IN MATHEMATICS AND APPLICATIONS, 2023, 14 (01): : 215 - 225
  • [45] ON ENDO CURVATURE TENSOR OF A CONTACT METRIC MANIFOLD
    Dwivedi, Mohit Kumar
    Jun, Jae-Bok
    Tripathi, Mukut Mani
    TAMKANG JOURNAL OF MATHEMATICS, 2008, 39 (02): : 177 - 185
  • [46] On the concircular curvature tensor of a contact metric manifold
    Blair, DE
    Kim, JS
    Tripathi, MM
    JOURNAL OF THE KOREAN MATHEMATICAL SOCIETY, 2005, 42 (05) : 883 - 892
  • [47] On N(k)-Quasi Einstein Manifolds Admitting a Conharmonic Curvature Tensor
    Kumar, Rahuthanahalli Thimmegowda Naveen, I
    Venkatesha, Venkatesha
    THAI JOURNAL OF MATHEMATICS, 2022, 20 (01): : 439 - 449
  • [48] CONFORMAL CLASSIFICATION OF (k, μ)-CONTACT MANIFOLDS
    Sharma, Ramesh
    Vrancken, Luc
    KODAI MATHEMATICAL JOURNAL, 2010, 33 (02) : 267 - 282
  • [49] INVARIANT SUB-MANIFOLDS OF ALMOST CONTACT METRIC MANIFOLDS WITH VANISHING GENERALIZED C-BOCHNER CURVATURE TENSOR
    ALEXIEV, VA
    DOKLADI NA BOLGARSKATA AKADEMIYA NA NAUKITE, 1981, 34 (07): : 955 - 958
  • [50] On (k, mu)-Contact Metric Manifolds
    Sarkar, Avijit
    Sen, Matilal
    THAI JOURNAL OF MATHEMATICS, 2011, 9 (03): : 585 - 596
12345